E6-4 Analyzing Changes in Price, Cost Structure, Degree of Operating Leverage [LO 6-4, 6-5]
Cove’s Cakes is a local bakery. Price and cost information
follows:
Price per cake | $ | 14.91 | |
Variable cost per cake | |||
Ingredients | 2.18 | ||
Direct labor | 1.08 | ||
Overhead (box, etc.) | 0.29 | ||
Fixed cost per month | $ | 3,748.80 | |
Required:
1. Calculate Cove’s new break-even point under each of the
following independent scenarios: (Round your answer to the
nearest whole number.)
a. Sales price increases by $1.40 per cake.
b. Fixed costs increase by $485 per month.
c. Variable costs decrease by $0.34 per
cake.
d. Sales price decreases by $0.30 per cake.
2. Assume that Cove sold 345 cakes last month.
Calculate the company’s degree of operating leverage. (Do
not round intermediate calculations. Round your answer to 2 decimal
places.)
3. Using the degree of operating leverage
calculated in Requirement 2, calculate the change in profit caused
by a 13 percent increase in sales revenue. (Round your
final answer to 2 decimal places (i.e. .1234 should be entered as
12.34%.))
Break even point = fixed cost/ contribution
Contribution = sale price - variable cost
a) break even point = 3748.8/ ( (14.91+1.40) - 3.55)
= 294 cakes
b) BEP = 3748.8+ 485 / (14.91 - 3.55)
= 373 cajes
c) BEP = 3748.8 / (14.91 - (3.55 - 0.34))
= 320 cakes
d) BEP = 3748.8 / ((14.91 - .30) - 3.55)
= 339 cakes
2.
Sales (345* 14.91) | 5143.95 |
Variable expenses (345* 3.55) | 1224.75 |
Contribution (sales - variable) | 3919.20 |
Fixed cost | 3748.80 |
Net operating income | 170.40 |
Degree of operating leverage = contribution / net operating income
= 3919.20 / 170.40
= 23
3. Change in profit = degree of operating leverage * expected increase in sales
= 23 * 13%
= 299 % increase in profit
= in dollars in increase would be 170.40 ( current profit) * 2.99
= $ 509.49
=
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